Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 400v
Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.78.
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One image of two folio pages side by side, registered by the library under both labels (also fol. 399r); this page is its left half.
The machine reads it as
- sRestat ut tentemus an ex
- sanbx tex, cum ralonali acp
- formari possit, quud nondum habentuo sit sarox = y, et fiet
- arabx taxx= eegus + reffxyu + fxyy. quaeratur jam X et
- fint Xx seu Xx + 22 y1X f ec gy - a = 0
- XX +
- 2eyy - a b
- hy - ac
- regy-ab
- gy - ac X + 4
- gy-ac
- gy-ac
- tecy +44yy
- seu fiet
- +4aceegus - ac Z: 4 (2) gy - ac
- +4ee - aealyus + abb
- sed ibi praecavente natura (vaneseit t ndeoque quia y haberi it
- rationaliter, ex aliqua unte X habetur ratioraliter patet etiam y
- eberi haberi ex aliqua unde Y haberi, e ration aliter habetur
- quod non facile fari posset, si daretur, sempersieri posset si haberetur
- maneret y
- Hic est puti renimus modus
- de. eventum
- praevidem
- genemlii aa A + a x de p
- adextqua
- aalt abX L 9XX
- =3
- va a bx t acex
- + aa fXX + 2af9X + gg + = a yy + a bX yy + ac XX yy
- deberet X posse ration aliter per quam et yratu
- aec F 2 efX + 2a CGXX
- ponaum gea et
- calculi facilioris causa sit sta
- ut fiet BX + 2aeg XX + a ec: gg = 0
- noniter inventur
- f20
- = a4 gy. 93
- Cum X detur elsi Nu rationaliter, tamen rationabilifice per
- -q
- XX sic dabitur quia datur per y
- et X
- et (Xyax, sed horjem tum estat
- F
- Sax
- datur ergo sxxay
- arbx in fex eX houm disea 213
- fatsdxarx
- hujus diff est fdx ex dx f
- satbx,dX
- jin sx txL (4 s - fix X 42 + = EE
- atba
- TV EX sax area
- Ergo
- at bxix +
- cujus diff est dx atcx
- atbx (ax
- (a+bxX = (X Sax ar ex
- dx d a +ex
- Dix
- spem facit. oga Etsi et ipsa admodum sit tennis
- atbx)
- (ax arex
- 2
- 1
- 2X
- = L dx
- satbx
- 2YX
- dx sodx atex
- Haec via
- sane si da ponantur
- et x = (eco1o =b) 2acodco 2(a - acoco) cco dei: (Elccoto -b seu 2b acodu - rcacodeo seu
- l2 (Cco co - b)
- Hinc si Coco = v fieret ax 2 ( )Cv dx Y a +x = a dv (buc) vo. quod
- ex.
- aTEK
- sed video hnc d dare atrusus gntunalem rplic
- aD, fiat dx = adv (B. C)
- sit X = ev-
- sed nit javar
- ax
- fbX = ad fit a tbx = acoco + Excoco seu X = a - acoco rX, croro - b
- sit sa lade
- 2a0dco (b-C). Ergo si pro coco ponamus V frit a do (hac) de faro. Caco - b
- (D- b
- (2s, C2 - b
- -av
- et te 2
- (2 ser -b) mandu
- adv (b0c).
- (2T (cv - 6)
- urgo
- d X = 3XX C
Cite
Leibniz-Handschriften zur Mathematik LH 35, 13, 1, fol. 400v. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068196:0796?run=74